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On a class of completable fuzzy metric spaces
Fuzzy Sets and Systems, 2010The authors investigate fuzzy metric spaces [\textit{A. George} and \textit{P. Veeramani}, ibid. 64, No.~3, 395--399 (1994; Zbl 0843.54014)]. Inter alia they characterize a strong fuzzy metric by a family of stationary fuzzy metrics and show that stationary fuzzy metrics with integral \(t\)-norm and stationary fuzzy ultrametrics (but not fuzzy ...
Valentín Gregori +2 more
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A note on intuitionistic fuzzy metric spaces☆
Chaos, Solitons & Fractals, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Gregori, V. +2 more
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ANALYSIS ON FRACTALS IN FUZZY METRIC SPACES
Fractals, 2011In this paper, we investigate the fractals generated by the iterated function system of fuzzy contractions in the fuzzy metric spaces by generalizing the Hutchinson-Barnsley theory. We prove some existence and uniqueness theorems of fractals in the standard fuzzy metric spaces by using the fuzzy Banach contraction theorem.
Easwaramoorthy, D., Uthayakumar, R.
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A class of contractions in fuzzy metric spaces
Fuzzy Sets and Systems, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Characterizing completable fuzzy metric spaces
Fuzzy Sets and Systems, 2004The work deals with the separation of points in intuitionistic fuzzy topological spaces (IFTS). The Hausdorfness of an IFTS is described in terms of convergence of nets. It is shown that an IFTS is \(T_2\) if and only if each convergent intuitionistic fuzzy net has a unique limit.
Valentín Gregori, Salvador Romaguera
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On the triangle inequalities in fuzzy metric spaces
Information Sciences, 2007This paper presents level forms of the triangle inequalities in fuzzy metric spaces. Validity, equivalence and other properties of the level forms of the triangle inequalities are explored. This offers a new tool for the description and analysis of fuzzy metric spaces.
Huan Huang 0005, Congxin Wu
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Random metric space of fuzzy numbers
International Journal of General Systems, 2014In this paper, we introduce the concept of a random metric (RM) space of fuzzy numbers and establish some of its basic properties. In this approach, the distance between two fuzzy numbers is considered as a certain measurable function. Using this concept, we also obtain some convergence relations for a sequence of fuzzy numbers. Finally, we investigate
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New Mathematics and Natural Computation
In this paper, an attempt is made to define a Type-2 fuzzy metric on a nonempty set [Formula: see text] by allowing it to take fuzzy numbers as values of distance of a pair of points under a membership grade which is also a fuzzy number. Its type-1 counterpart is a fuzzy metric mostly similar to those defined by Kramosil and Michalek [Formula: see ...
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In this paper, an attempt is made to define a Type-2 fuzzy metric on a nonempty set [Formula: see text] by allowing it to take fuzzy numbers as values of distance of a pair of points under a membership grade which is also a fuzzy number. Its type-1 counterpart is a fuzzy metric mostly similar to those defined by Kramosil and Michalek [Formula: see ...
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Fuzzy Metric Space of Weak Fuzzy Complex Numbers and Plithogenic Metric Spaces
International Journal of Neutrosophic ScienceThe main goal of this work is to define for the first time the concept of the metric space of weak fuzzy complex numbers, where we present a suitable metric defined over the ring of weak fuzzy complex numbers, and we study the open balls, closed balls, and torus generated from its structure.
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